gwnn, on 2013-April-26, 00:59, said:
Physicists whining if anyone dares to measure 'weight' in kilograms yet happy to measure energy in kelvins, nanometers, cm^-1, ...
In my work I measure energy in eV (electronvolt). Particle physicists measure mass in eV (E=mc
2). I would say that most physicists don't care so much whether people in everyday life measure their weight in kilograms or Newtons.
However, physicists do care that kids are taught the fundamental difference between mass and force. That works fine in the SI (metric) system. In the imperial (pound-foot-second) system this is problematic. The use of pounds as a unit of mass and a unit of force is confusing and that is plain ... well ... let's call it unfortunate.
I can easily imagine that -through a slip of the tongue- when talking to a colleague I might express mass in eV, but in a completely different way from the particle physicists (and my conversion from mass to energy is not linear).
Rik
_____________________________________________________________________________________
For those who might be interested (if not stop reading right here):
I work with an analysis technique called Low Energy Ion Scattering (LEIS). It is a technique for the chemical analysis of surfaces. In the analysis a light ion is aimed at the surface and collides with an atom at the surface of the sample (nothing nuclear or quantum physics, just two balls bouncing against each other).
These collisions at an atomic level are just like collisions between macroscopic objects: If I throw a tennis ball against a bowling ball, the tennis ball bounces back. If I throw a bowling ball at a tennis ball, the bowling ball does not bounce back. And a tennis ball thrown at a bowling ball will come back faster than a tennis ball that is thrown at a soccer ball. How fast the tennis ball is coming back depends on the mass of the tennis ball, the energy (or velocity) of the tennisball when I threw it and the mass of the ball that it bounces of. So, by measuring the energy (or velocity) of the tennis ball as it comes back, I can tell the mass of the ball that it bounced against.
In LEIS analysis, we know the mass of the ions that we are shooting at the surface and we know their energy (velocity). We then measure the energy they have after they have collided with the surface atom. If they come back with almost the same energy then they must have collided with a heavy atom (bowling ball). If they have lost a lot of energy they must have collided with a light atom (soccer ball). So, the ion's energy after the collision is a measure for the mass of the atom at the surface of the sample. In that way we can determine what elements are at the sample surface and how much there is of each element.
For the freaks I will give the equation that relates the mass of the surface atoms to the energy of the ions after the collision (just to show that it is not linear):
m
at=m
ion*(E
ion/E
o-2*sqrt(E
ion/E
o)*cos(alpha)+1)/(1-E
ion/E
o)
In this equation:
m
at= mass of the atom at the surface
m
ion= mass of the ion used in the analysis
E
ion= energy of the ion after the collision
E
o= energy of the ion before the collision
alpha = the angle between the ingoing and outgoing trajectory of the ion. If the ion flies straight, the angle is 0 degrees. If the ion comes right back, this angle is 180 degrees.
Our instrument measures the ions at an angle of 145 degrees. The standard analysis is performed by using He-ions (mass = 4 amu) with an energy of 3000 eV. Therefore, I could imagine that I would say to a colleague that Si (28 amu) has a mass of about 1700 eV whereas
16O has a mass of 1100 eV. Nonsense, of course, but my colleagues would understand what I meant.
I want my opponents to leave my table with a smile on their face and without matchpoints on their score card - in that order.
The most exciting phrase to hear in science, the one that heralds the new discoveries, is not “Eureka!” (I found it!), but “That’s funny…” – Isaac Asimov
The only reason God did not put "Thou shalt mind thine own business" in the Ten Commandments was that He thought that it was too obvious to need stating. - Kenberg